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A Numerical Algorithm for the Solution of Simultaneous Nonlinear Equations to Simulate Instability in Nuclear Reactor and Its Analysis

机译:一种同时非线性方程解决以模拟核反应堆中不稳定性的数值算法及其分析

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The paper demonstrates the development of a numerical algorithm to solve a set of nonlinear hyperbolic equations in time domain in Eulerian frame of reference using a characteristics based finite difference implicit scheme to analyze density wave oscillations in boiling water nuclear reactor. The present algorithm removes the uncertainties existing in literature over the treatment of boundary conditions while simulating parallel channel instability of a reactor core by providing requisite mathematical support. The model is used to simulate parallel channel instability of a boiling water reactor core undergoing in-phase and out-of-phase modes of oscillations for both forced and natural circulation systems and numerical investigation confirms the existence of type-I and type-II instabilities in appropriate conditions. Next, the numerical simulations are conducted to evaluate the relative dominance of in-phase and out-of-phase modes of oscillations under various operational regime.
机译:本文展示了使用基于特性的有限差异方案来解决欧拉参考框架中的时域中的一组非线性双曲方程的数值算法的开发,分析沸水核反应堆中的密度波振荡。本算法通过提供必要的数学支持来消除在边界条件的处理中,通过提供反应器核的并行信道不稳定性,去除文献中存在的不确定性。该模型用于模拟经历沸水反应器核心的平行通道不稳定性,对强制和天然循环系统的振动相同相和超相振荡模式,数值调查证实了I型和II型造型的存在在适当的条件下。接下来,进行数值模拟以评估各种操作制度下的相位和相位超振荡模式的相对优势。

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